Quantified extensions of canonical propositional intermediate logics
Studia Logica 51 (2):195 - 214 (1992)
| Abstract | The quantified extension of a canonical prepositional intermediate logic is complete with respect to the generalization of Kripke semantics taking into consideration set-valued functors defined on a category. | |||||||||
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Alexander Chagrov & Michael Zakharyashchev (1991). The Disjunction Property of Intermediate Propositional Logics. Studia Logica 50 (2):189 - 216.
Mauro Ferrari & Pierangelo Miglioli (1993). Counting the Maximal Intermediate Constructive Logics. Journal of Symbolic Logic 58 (4):1365-1401.
Katsumi Sasaki (1990). The Simple Substitution Property of Gödel's Intermediate Propositional Logics Sn's. Studia Logica 49 (4):471 - 481.
Marcus Kracht (1998). On Extensions of Intermediate Logics by Strong Negation. Journal of Philosophical Logic 27 (1):49-73.
Silvio Ghilardi & Pierangelo Miglioli (1999). On Canonicity and Strong Completeness Conditions in Intermediate Propositional Logics. Studia Logica 63 (3):353-385.
Christopher Steinsvold (2010). A Canonical Topological Model for Extensions of K. Studia Logica 94 (3).
Giovanna Corsi (2002). A Unified Completeness Theorem for Quantified Modal Logics. Journal of Symbolic Logic 67 (4):1483-1510.
Nobu -Yuki Suzuki (1990). Kripke Bundles for Intermediate Predicate Logics and Kripke Frames for Intuitionistic Modal Logics. Studia Logica 49 (3):289 - 306.
Silvio Ghilardi (1991). Incompleteness Results in Kripke Semantics. Journal of Symbolic Logic 56 (2):517-538.
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